Rational approximation of rotation minimizing frames using Pythagorean-hodograph cubics.

Mäurer, Christoph; Jüttler, Bert

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Some applications of the theorem on rational approximation in the mean

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Approximation by Cubic C1-Splines on Arbitrary Triangulations.

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Bibliography of the works of Prof. V. Popov

Popov, Vasil (2002)

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Bibliography of the research publications of Vasil Atanasov Popov

Isogeometric treatment of large deformation contact and debonding problems with T-splines: a review

Rossana Dimitri (2015)

Curved and Layered Structures

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Within a setting where the isogeometric analysis (IGA) has been successful at bringing two different research fields together, i.e. Computer Aided Design (CAD) and numerical analysis, T-spline IGA is applied in this work to frictionless contact and mode-I debonding problems between deformable bodies in the context of large deformations. Based on the concept of IGA, the smooth basis functions are adopted to describe surface geometries and approximate the numerical solutions, leading to...

Curriculum vita of Prof. Vasil Atanasov Popov

Ivanov, Kamen, Petrushev, Pencho (2002)

Serdica Mathematical Journal

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Our primary goal in this preamble is to highlight the best of Vasil Popov’s mathematical achievements and ideas. V. Popov showed his extraordinary talent for mathematics in his early papers in the (typically Bulgarian) area of approximation in the Hausdorff metric. His results in this area are very well presented in the monograph of his advisor Bl. Sendov, “Hausdorff Approximation”.